Let $$\mathcal {A}$$ be the adjacency tensor of a general hypergraph H. For any real number $$p\ge 1$$ , the p-spectral radius $$\lambda ^{(p)}(H)$$ of H is defined as $$\lambda ^{(p)}(H)=\max \{x^{\mathrm {T}}(\mathcal {A}x)\,|\,x\in {\mathbb {R}}^n, \Vert x\Vert _p=1\}$$ . In this paper we present some bounds on entries of the nonnegative unit eigenvector corresponding to the p-spectral radius of H, which generalize the relevant results of uniform hypergraphs/graphs in the literature.